Structural modeling of metamaterials / Vladimir I. Erofeev, Igor S. Pavlov.
Erofeev, V. I. (Vladimir Ivanovich), author.; Pavlov, Igor S., author.
2021
TK7871.15.M48
Available Online

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Title Structural modeling of metamaterials / Vladimir I. Erofeev, Igor S. Pavlov.
Author Erofeev, V. I. (Vladimir Ivanovich), author.
ISBN 9783030603304 (electronic bk.)
303060330X (electronic bk.)
9783030603298
3030603296
DOI https://doi.org/10.1007/978-3-030-60330-4
Published Cham : Springer, [2021]
Language English
Description 1 online resource (xxii, 209 pages) : illustrations (some color)
Item Number 10.1007/978-3-030-60330-4 doi
Call Number TK7871.15.M48
Dewey Decimal Classification 620.1/1
Summary This book discusses the theoretical foundations of the structural modeling method applied to metamaterials. This method takes into account the parameters of the crystal lattice, the size of the medium particles, as well as their shape and constants of force interactions between them. It provides mathematical models of metamaterials that offer insights into the qualitative influence of the local structure on the effective elastic moduli of the considered medium and into performing theoretical estimations of these quantities. This book is useful for researchers working in the fields of solid mechanics, physical acoustics, and condensed matter physics, as well as for graduate and postgraduate students studying mathematical modeling methods.
Bibliography, etc. Note Includes bibliographical references.
Access Note Access limited to authorized users.
Digital File Characteristics text file
PDF
Source of Description Online resource; title from PDF title page (SpringerLink, viewed January 26, 2021).
Added Author Pavlov, Igor S., author.
Series Advanced structured materials ; 144. 1869-8433
Available in Other Form Print version: 3030603296
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All Resources
Theoretical basis of the structural modeling method
A 2D lattice with dense packing of the particles
A 2D lattice with non-dense packing of the particles
Application of the 2D models of media with dense and non-dense packing of the particles for solving the parametric identification problems
Nonlinear models of microstructured media
Propagation and interaction of nonlinear waves in generalized continua.

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